
be the separate MLE's in the imputation and analysis modules. [1]} show that, under regularity conditions, and taking limits in \(m\)  and \(n\)  with \(m/n=\alpha \) , the cut-MLE's converge as
\(\sqrt{n}(\hat{\varphi }_\delta -\varphi ^*_\delta ,\widehat{\tilde{\theta }}_\delta -\tilde{\theta }^*_\delta ,\hat{\theta }_\delta -\theta ^*_\delta )\stackrel{D}{\longrightarrow } N(0,\Sigma _F),\) 
